Alright. So let's see how checking account deposits can have a multiple effect on the money supply. Meaning that the amount of money being saved in a bank, rather than saved say, under your mattress, can actually increase the money you supply by a multiple amount. So remember when we defined M1, we included the currency in circulation and checking account deposits. Right? That was a significant portion of M1, the currency in circulation, and the amount in checking deposits. So that's how we define the money supply.
So now we're going to think about it from the bank's perspective. We're going to be looking from a bank perspective and see how the money supply is affected. So reserves are deposits that the banks have received but not loaned out. Okay?
So what we're going to see is that when banks hold deposits, they're not going to have all of that money just sitting in the bank. If you go to the bank and you deposit $1,000, well, they're going to take that $1,000 and they're going to loan some of it out and they're going to keep some of it as reserves, just in case you go and make a withdrawal. And the rest of it, they're going to loan out. So the idea here is that they're not expecting you when you put the money in the bank to just withdraw all your money at once. And if you did, well, they have other people's reserves to help maintain that.
Now, in general, what they're going to have is a certain portion of each checking account deposit on reserve. And that's what's called the reserve ratio, the amount of deposits that the banks have to keep in cash. And this is usually mandated by the government, what that reserve ratio is.
So generally, they're only going to keep a fraction of their deposits as cash. Let's go ahead and go through this example and see how the money supply is affected by this reserve ratio.
So let's start here where Clutchtopia originally has no banks and the total amount of currency in circulation is equal to $1,000.
So what is the money supply in this case? The money supply is going to be the currency in circulation, the $1,000 plus 0 in banks. Right? The deposits are 0. So I'll say currency in circulation (cc) for a 1,000 and 0 in deposits. So there's a 1,000 in our money supply.
Now let's go on where First Bank of Clutch opens, and Clutch tokens are so excited that they deposit all $1,000 in the bank. They deposit all $1,000 in the bank.
So we're going to go through a bank's kind of balance here. So over here, we're going to have the assets of the bank, what they own, and the liabilities of the bank over here, what they owe. Right? So we're going to say, how much money they have in liabilities and how much they own. So generally, what we're going to see is that the liabilities when people deposit money into the bank, well, they're going to have deposits. These are liabilities that they have that they owe to the people who deposited. They're going to have $1,000 as deposits that they owe to their people and they're going to have assets. They're going to have cash of $1,000, right? So they have this $1,000 in cash, but they owe it to somebody. It all belongs to someone else as a liability there.
So what is the money supply in this case? Right now, how much currency in circulation is there? There's none, right? Everyone deposited their money in the bank, and the bank is holding all 1,000 as checkable deposits. So the currency in circulation is 0 and the deposits are now 1,000. Cool?
So let's go through a few definitions related to these reserves and how we're going to start seeing the money supply multiply based on these deposits.
The first system that we've seen so far is a 100% Reserve Banking System. A system where all deposits are held as reserves. So in this case, the reserve ratio would be equal to 1. Right? When we define the reserve ratio, we're talking about reserves over deposits. So if everything is held, if everything is held as reserves, all $1,000 that were deposited in the bank are being held as reserves. Well, a 1,000 divided by a 1,000 gives us a reserve ratio of 1. All 100% of deposits are held.
But now, we're going to get into a system of fractional reserve banking. A system where the bank holds only a fraction of deposits as reserves. So the rest of it, they're going to loan out. And this is going to be a system where a reserve ratio is less than 1. Okay? It's going to be some number less than 1 where the reserves are less than the deposits. Right? So we're going to have $1,000 of deposits and say $600 of reserves. Right?
That would be a 60% reserve ratio, 600 divided by 1,000, something like that. So required reserves, these are reserves that a bank is legally required to hold. And this is based on some mandated reserve ratio from the government. The government is going to say: Hey, you have to keep 10% of your deposits as reserves, whatever that might be. So excess reserves are reserves held over the legal requirement. So if you hold more, if the legal requirement is 10%, but you're holding 20% as reserves, that's excess reserves, everything above the legal requirement.
Alright? So let's go ahead and pause here, and then we're going to see how this reserve ratio, less than 1 when we have a fractional system, how it affects the money supply. Cool? Let's do